Zero-inflated stochastic block modeling of efficiency-security tradeoffs in weighted criminal networks
Chaoyi Lu, Daniele Durante, Nial Friel

TL;DR
This paper introduces a Bayesian zero-inflated Poisson stochastic block model to analyze weighted criminal networks, revealing hidden efficiency-security tradeoffs and resilient group structures that previous models could not detect.
Contribution
The paper develops a novel computationally-tractable Bayesian ZIP-SBM that captures complex patterns in weighted criminal networks, including zero-inflation and group redundancies.
Findings
Unveiled efficiency-security tradeoffs in Mafia networks
Identified redundant criminal groups with similar connectivity
Demonstrated model effectiveness through simulations and real data
Abstract
Criminal networks arise from the unique attempt to balance a need of establishing frequent ties among affiliates to facilitate the coordination of illegal activities, with the necessity to sparsify the overall connectivity architecture to hide from law enforcement. This efficiency-security tradeoff is also combined with the creation of groups of redundant criminals that exhibit similar connectivity patterns, thus guaranteeing resilient network architectures. State-of-the-art models for such data are not designed to infer these unique structures. In contrast to such solutions we develop a computationally-tractable Bayesian zero-inflated Poisson stochastic block model (ZIP-SBM), which identifies groups of redundant criminals with similar connectivity patterns, and infers both overt and covert block interactions within and across such groups. This is accomplished by modeling weighted ties…
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Taxonomy
TopicsNetwork Security and Intrusion Detection
